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- XIAN JIAOTONG LIVERPOOL UNIVERSITY (XJTLU)
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- UNIVERSITY OF NOTTINGHAM NINGBO CHINA
- Beijing Normal-Hong Kong Baptist University (BNBU)
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Field
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, multiphysics systems, complex physical processes, and data-driven scientific simulation. The successful candidate is expected to play a key role in developing physics-informed artificial intelligence methods
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innovation and sustainable spatial design. It brings together four departments: Architecture, Civil Engineering, Industrial Design, and Urban Planning and Design, under a shared mission to address complex
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numerical simulations of complex dynamic systems, e.g. turbulence, hurricane. The duty of the role is within the range of: 1) developing novel algorithms on data analyses and data mining, e.g. Large Models
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written communication skills in English, including the ability to communicate with clarity on complex information. Excellent communication skills in Chinese is a plus. High analytical ability to analyse and
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complexity theory to understand and enhance modern AI. Successful candidates will work closely with leading Principal Investigators and collaborators within BAQIS and its extensive network on cutting-edge
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insights, knowledge, and practical skills essential for leading digital transformation in an increasingly complex digital landscape. PERSONAL ATTRIBUTES The School of Intelligent Finance and Business is
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new model developed by the University to address an increasingly networked and complex future of work in the 4th Industrial Revolution. The model is core to the University’s strategy for its next ten
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. The candidate adopts a system mindset, understands trans disciplinarity and complexity, uses his/her knowledge, skills, and experiences to deliver success and create impact for the School, College and University
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complex future of work in the 4th Industrial Revolution. The model is core to the University’s strategy for its next ten-year development focusing on innovation and entrepreneurship. SE aims to train
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interested in candidates working in the following research areas: -- arithmetic algebraic geometry and the BSD conjecture, -- Langlands program and related problems, -- algebraic geometry and complex geometry